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In certain situations, the need for belonging may overcome the physiological and security needs, depending on the strength of the peer pressure. In contrast, for some individuals, the need for self-esteem is more important than the need for belonging; and for others, the need for creative fulfillment may supersede even the most basic needs. [25]
Belongingness is the human emotional need to be an accepted member of a group.Whether it is family, friends, co-workers, a religion, or something else, some people tend to have an 'inherent' desire to belong and be an important part of something greater than themselves.
Several authors have also uncovered other strategies that people can use to reconcile the need to belong with the need to be distinct. [4] For example, people may join extreme groups, join a group in which the norm revolves around being eccentric, or join a group in which each person is assigned a unique role, but in pursuit of a shared purpose.
The Need for Affiliation is the desire to be around people and be well received socially. It also includes the desire for being a member in a group and conformity. The Need for Power is the desire for control over others and over yourself. It confers the need to be able to exercise direction in the world surrounding you, and cause things to happen.
The need for affiliation (N-Affil) is a term which describes a person's need to feel a sense of involvement and "belonging" within a social group.The term was popularized by David McClelland, whose thinking was strongly influenced by the pioneering work of Henry Murray, who first identified underlying psychological human needs and motivational processes in 1938.
In fact, the need to belong is so innately ingrained that it may be strong enough to overcome physiological and safety needs, such as children's attachment to abusive parents or staying in abusive romantic relationships. Such examples illustrate the extent to which the psychobiological drive to belong is entrenched.
A graph that is locally H is claw-free if and only if the independence number of H is at most two; for instance, the graph of the regular icosahedron is claw-free because it is locally C 5 and C 5 has independence number two. The locally linear graphs are the graphs in which every neighbourhood is an induced matching. [5]
The combined region of the two sets is called their union, denoted by A ∪ B, where A is the orange circle and B the blue. The union in this case contains all living creatures that either are two-legged or can fly (or both). The region included in both A and B, where the two sets overlap, is called the intersection of A and B, denoted by A ∩ B.